This paper for the special session on Adaptive Critic Design Methods at the SMC '97 Conference describes a modification to the (to date) usual procedures reported for training the Critic and Action neural networks in the Dual Heuristic Programming (DHP) method [7]-[12]. This modification entails updating both the Critic and the Action networks each computational cycle, rather than only one at a time. The distinction lies in the introduction of a (real) second copy of the Critic network whose weights are adjusted less often (once per ''epoch'', where the epoch is defined to comprise Some number N>I computational cycles), and the ''desired value'' for training the other Critic is obtained from this Critic-Copy. In a previous publication [4], the proposed modified training strategy was demonstrated on the well-known pole-cart controller problem. In that paper, the full. 6 dimensional state vector was input to the Critic and Action NNs, however, the utility function only involved pole angle, not distance along the track (x). For the first set of results presented here, the 3 states associated with the x variable were eliminated from the inputs to the NNs, keeping the same utility function previously defined. This resulted in improved learning and controller performance. From this point, the method is applied to two additional problems, each of increasing complexity: for the first, an x-related term is added to the utility function for the pole-cart problem, and simultaneously, the x-related states were added back in to the NNs (i.e., increase number of state variables used from 3 to 6); the second relates to steering a vehicle with independent drive motors on each wheel. The problem contexts and experimental results are provided.